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- Néron_model abstract "In algebraic geometry, the Néron model (or Néron minimal model, or minimal model)for an abelian variety AK defined over the field of fractions K of a Dedekind domain R is the "push-forward" of AK from Spec(K) to Spec(R), in other words the "best possible" group scheme AR defined over R corresponding to AK. They were introduced by André Néron (1961, 1964) for abelian varieties over the quotient field of a Dedekind domain R with perfect residue fields, and Raynaud (1966) extended this construction to semiabelian varieties over all Dedekind domains.".
- Néron_model wikiPageID "9190726".
- Néron_model wikiPageRevisionID "568690849".
- Néron_model author "I.V. Dolgachev".
- Néron_model authorlink "André Néron".
- Néron_model authorlink "I.V. Dolgachev".
- Néron_model first "André".
- Néron_model id "N/n066290".
- Néron_model last "Néron".
- Néron_model title "Néron model".
- Néron_model year "1961".
- Néron_model year "1964".
- Néron_model subject Category:Algebraic_geometry.
- Néron_model subject Category:Number_theory.
- Néron_model comment "In algebraic geometry, the Néron model (or Néron minimal model, or minimal model)for an abelian variety AK defined over the field of fractions K of a Dedekind domain R is the "push-forward" of AK from Spec(K) to Spec(R), in other words the "best possible" group scheme AR defined over R corresponding to AK.".
- Néron_model label "Néron model".
- Néron_model sameAs N%C3%A9ron_model.
- Néron_model sameAs Q7071448.
- Néron_model sameAs Q7071448.
- Néron_model wasDerivedFrom Néron_model?oldid=568690849.